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SRB measures for partially hyperbolic systems whose central direction is weakly expanding

Title
SRB measures for partially hyperbolic systems whose central direction is weakly expanding
Type
Article in International Scientific Journal
Year
2017
Authors
Dias, CL
(Author)
Other
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Luzzatto, S
(Author)
Other
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Pinheiro, V
(Author)
Other
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Journal
Vol. 19
Pages: 2911-2946
ISSN: 1435-9855
Other information
Authenticus ID: P-00N-53W
Abstract (EN): We consider partially hyperbolic C1+ diffeomorphisms of compact Riemannian manifolds of arbitrary dimension which admit a partially hyperbolic tangent bundle decomposition E-s circle plus E-cu. Assuming the existence of a set of positive Lebesgue measure on which f satisfies a weak nonuniform expansivity assumption in the centre unstable direction, we prove that there exist at most a finite number of transitive attractors each of which supports an SRB measure. As part of our argument, we prove that each attractor admits a Gibbs-Markov-Young geometric structure with integrable return times. We also characterize in this setting SRB measures which are liftable to Gibbs-Markov-Young structures.
Language: English
Type (Professor's evaluation): Scientific
No. of pages: 36
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